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@ -627,12 +627,6 @@ Proof.
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Qed.
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Qed.
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Lemma tm_step_pred : forall (n k m : nat),
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Lemma tm_step_pred : forall (n k m : nat),
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S (2*k) * 2^m < 2^n -> (
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S (2*k) * 2^m < 2^n -> (
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nth_error (tm_step n) (S (2*k) * 2^m)
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nth_error (tm_step n) (S (2*k) * 2^m)
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@ -660,7 +654,6 @@ Proof.
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replace (S (2*k) * 2) with (2* (S (2*k))).
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replace (S (2*k) * 2) with (2* (S (2*k))).
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rewrite <- Nat.mul_assoc. rewrite <- tm_step_double_index.
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rewrite <- Nat.mul_assoc. rewrite <- tm_step_double_index.
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(* réécriture de I *)
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rewrite Nat.pow_succ_r' in I.
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rewrite Nat.pow_succ_r' in I.
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rewrite Nat.pow_succ_r' in I.
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rewrite Nat.pow_succ_r' in I.
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rewrite Nat.mul_assoc in I.
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rewrite Nat.mul_assoc in I.
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